POTENTIAL THEORY OF QUASIMINIMIZERS

By Juha Kinnunen, O. Martio. 2003

63 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/569cec94828960d34d4fb04c54a1496d4d7e4051

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1. Petteri Harjulehto
2. P. Hasto
3. Hui-Chun Zhang
4. Xiping Zhu
5. M. Pere
6. N. Marola
7. Anders Bjorn
8. D. Cruz-Uribe

Citations in the corpus

• Moser iteration for (quasi)minimizers on metric spaces (2006, background): “This is proved in Kinnunen–Martio [29], Lemmas 3.”
• Variable exponent Sobolev spaces on metric measure spaces (2006, background): “These advances have made possible the development of potential theory in metric measure spaces, see for example [1, 19].”
• Yau's gradient estimates on Alexandrov spaces (2010, background): “10 of [17]), we know thatu+ is also a subsolution of Lu = 0, that isLu+ > 0.”
• A weak Kellogg property for quasiminimizers (2006, methodology): “4 in Kinnunen–Martio [23] (after the observation in Remark 3.”